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tresset_1 [31]
3 years ago
11

Two lines, A and B, are represented by equations given below: Line A: y = x − 2 Line B: y = 3x + 4 Which of the following shows

the solution to the system of equations and explains why? (1 point) a (−3, −5), because the point does not lie on any axis b (−3, −5), because the point satisfies both equations c (−4, −8), because the point satisfies one of the equations d (−4, −8), because the point lies between the two axes
Mathematics
1 answer:
babunello [35]3 years ago
4 0

Answer C. This point lies between the two axes and its coordinates satisfy both equations

Line A: y = x − 4

Line B: y = 3x + 4

Let's actually solve this system, using substitution:  Equate

Line A: y = x − 4   to   Line B: y = 3x + 4, obtaining:

                 x − 4  =     3x + 4

Subtract (x - 4) from both sides.  Doing so yields

                        0 = 2x + 8, and so x = -4.

From Line A let's find y:   Letting x = -4, we get:  y = -4 - 4 = -8

and so the solution is (-4, -8).  This matches Answer C. this point lies between the two axes and its coordinates satisfy both equations.

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Consider A = (-9,4) and B (11,17). = Point P₂ partitions the segment from B to A in a 3:5 ratio. Find the coordinates of point P
Bogdan [553]

An easy way to do this is to parameterize the directed line segment from B to A by the function

\ell_{B\to A}(t) = (1-t) B + t A = (1 - t) (11, 17) + t (-9, 4)

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Answer:

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